Results 61 to 70 of about 268 (96)
Existence and Multiplicity of Solutions for Resonant (p,2)-Equations
We consider Dirichlet elliptic equations driven by the sum of a p-Laplacian ...
Papageorgiou Nikolaos S. +2 more
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Nodal Solutions for a Quasilinear Elliptic Equation Involving the p-Laplacian and Critical Exponents
This paper is concerned with the following type of quasilinear elliptic equations in ℝN{\mathbb{R}^{N}} involving the p-Laplacian and critical growth:
Deng Yinbin, Peng Shuangjie, Wang Jixiu
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Symmetric and Asymmetric Solutions of p-Laplace Elliptic Equations in Hollow Domains
In the present paper, we study the p-Laplace equation in a hollow symmetric bounded domain. Let H and G be closed subgroups of the orthogonal group such that H⊊G{H\varsubsetneq G}.
Kajikiya Ryuji
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A Diffusion Equation with a Variable Reaction Order
This paper deals with the ...
García-Melián Jorge +2 more
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Existence and Asymptotic Behavior for the Ground State of Quasilinear Elliptic Equations
In this paper, we are concerned with the existence and asymptotic behavior of minimizers of a minimization problem related to some quasilinear elliptic equations.
Zeng Xiaoyu, Zhang Yimin
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This paper is dedicated to studying the nonlinear Schrödinger equations of the ...
Chen Sitong, Tang Xianhua
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In this paper, we study the existence and multiplicity solutions for the following perturbed double critical fractional Schrödinger–Poisson Systems in R3 ${\mathbb{R}}^{3}$ :
He Xian, Liang Sihua
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Sign changing solutions of the Hardy–Sobolev–Maz'ya equation
In this article we will study the existence, multiplicity and Morse index of sign changing solutions for the Hardy–Sobolev–Maz'ya (HSM) equation in bounded domain and involving critical growth.
Ganguly Debdip
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Normalized solutions for a class of fractional Choquard equations with mixed nonlinearities
In this paper we study the following fractional Choquard equation with mixed nonlinearities:(−Δ)su=λu+αIμ∗|u|q|u|q−2u+Iμ∗|u|p|u|p−2u,x∈RN,∫RN|u|2dx=c2>0.
Chen Shaoxiong, Yang Zhipeng, Zhang Xi
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Accelerated Optimization in the PDE Framework Formulations for the Active Contour Case. [PDF]
Yezzi A, Sundaramoorthi G, Benyamin M.
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